Sub-Arcturus

Having 9 large steps and 2 small steps, this MOS family is the simplest tritave-equivalent scale using an "ordinary" ~5:3 as a generator. Of course, it is on the extremely flat end of what is "ordinary", being the same size as a neutral sixth. Coincidentally, its categorical name in this scale happens to be "sixth" also, just not in the "ordinary" diatonic sense of the name. Because this "sixth" is so flat, "sixths" in the range of propriety lead, in three steps, when tritave reduced, into the Mavila continuum and the bottom of the syntonic continuum.

Generator							cents	L	s	3g	Notes
4\9							845.313	211.328	0.00	633.985	L=1 s=0
						29\65	848.5645	204.826	29.261	643.739	L=7 s=1
					25\56		849.087	203.78	33.9635	645.306	L=6 s=1
						46\103	849.417	203.121	36.931	646.295
				21\47			849.81	202.336	40.467	647.474	L=5 s=1
						59\132	850.116	201.7225	43.226	648.394
					38\85		850.286	201.383	44.752	648.902
						55\123	850.468	201.02	46.309	649.448
			17\38				850.875	200.206	50.051	650.669	L=4 s=1
						64\143	851.225	199.506	53.2015	651.719
					47\105		851.351	199.252	54.342	652.099
						77\172	851.457	199.042	55.289	652.415
				30\67			851.622	198.712	56.775	652.91	L=7 s=2
						73\163	851.796	198.363	58.342	653.432
					43\96		851.917	198.12	59.436	653.797
						56\125	852.075	197.803	60.863	654.2725
		13\29					852.6005	196.754	65.585	655.847	L=3 s=1
						61\136	853.083	195.7895	69.925	657.293
					48\107		853.2135	195.528	71.101	657.685
						83\185	853.3095	195.336	71.966	657.974
				35\78			853.441	195.072	73.152	658.369
						92\205	853.56	194.834	74.223	658.726
					57\127		853.633	194.688	74.88	658.945
						79\176	853.718	194.518	75.646	659.20
			22\49				853.939	194.077	77.631	659.862	L=5 s=2
						75\167	854.171	193.588	79.722	660.559
					53\118		854.268	193.419	80.591	660.849
						84\187	854.354	193.245	81.367	661.107
				31\69			854.5015	192.952	82.694	661.55	L=7 s=3
						71\158	854.676	192.603	84.264	662.073
					40\89		854.811	192.3325	85.481	662.479
						49\109	855.007	191.94	87.246	663.067
	9\20						855.88	190.1955	95.098	665.684	L=2 s=1
						50\111	856.7365	188.482	102.808	668.2545
					41\91		856.925	188.105	104.503	668.819
						73\162	857.053	187.847	105.664	669.206
				32\71			857.737	187.517	107.152	669.7025	L=7 s=4
						87\193	857.358	187.239	108.402	670.119
					55\122		857.85	187.0775	109.129	670.361
						78\173	857.529	186.897	109.94	670.6315
			23\51				857.744	186.466	111.88	671.278	L=5 s=3
						83\184	857.947	186.061	113.704	671.886
					60\133		858.025	185.925	114.403	672.119
						97\215	858.091	185.772	115.002	672.319	Golden Sub-Arcturus is near here
				37\82			858.199	185.557	115.972	672.643
						88\195	858.318	185.318	117.043	672.9995
					51\113		858.4045	185.146	117.82	673.258
						65\144	858.521	184.912	118.872	673.609
		14\31					858.947	184.06	122.707	674.882	L=3 s=2
						61\135	859.402	183.151	126.797	676,251
					47\104		859.537	182.88	128.016	676.657
						80\177	859.641	182.674	128.946	676.967
				33\73			859.788	182.379	130.271	677.409	L=7 s=5
						85\188	859.9265	182.102	131.518	677.824
					52\115		860.014	181.926	132.31	678.088
						71\157	860.12	181.715	133.258	678.404
			19\42				860.408	181.139	135.854	679.27	L=4 s=3
						62\137	860.739	180.4775	138.829	680.261
					43\95		860.885	180.185	140.144	680.70
						67\148	861.02	179.915	141.3615	681.1055
				24\53			861.263	179.43	143.544	681.833	L=5 s=4
						53\117	861.569	178.816	146.304	682.753
					29\64		861.823	178.308	148.59	683.515	L=6 s=5
						34\75	862.22	177.516	152.156	684.704	L=7 s=6
5\11							864.525	172.905		691.62	L=1 s=1